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Mathematical Astronomy is the
science of using mathematical
equations to describe the
universe or to predict various
aspects of the universe.
Mathematics is and always has
been of central importance to
astronomy.
The interconnection between maths and
astronomy has always fascinated me.
Historically, the Babylonians knew much
about the stars, and developed mathematics
to help them understand it. They knew
where each star would be in the sky
throughout the year and had sophisticated
systems for calculating positions. Theirs was
a Base-60 number system. We owe the use
of 60 in our telling of time and in the
number of degrees in a circle to the
Babylonians
In Egypt, methods developed for
land surveying were also being
applied to astronomy. Eventually,
the Greeks adopted the
mathematical approach taken by
the Babylonians.
These early methods were used
with few changes for centuries. In
the 1700s, Caroline Herschel helped
her brother, William, develop the
modern mathematical approach to
astronomy. William Herschel used
many of these methods to help
discover Uranus.
In the 1800s, Urbain Jean Joseph
Le Verrier used mathematical
equations to calculate the
existence of Neptune. He gave
his calculations to astronomer
Johann Gottried Galle at the
Berlin Observatory.
Using Le Verrier's calculations, Galle
was able to observe the planet within
one hour of starting. Le Verrier
expected to be declared the sole
discoverer of Neptune, but months prior
to his calculations being completed
John Couch Adams, an English
mathematician, had accomplished the
same feat. As a consequence, Le Verrier
and Adams share the honor as Neptune's
discoverers.
Le Verrier also theorized that
there was a second asteroid
belt in our solar system. He
believed the second belt was
between the Sun and Mercury.
We now know that this second
belt does not exist.
Although most of the mathematics
needed to understand the information
acquired through astronomical
observation comes from physics, there
are special needs from situations that
intertwine mathematics with phenomena
that may not yet have sufficient physics
to explain the observations. These two
uses of mathematics make mathematical
astronomy a continuing challenge
An initial use of mathematics in astronomy is
counting entities, sources, or objects in the
sky.
One use of mathematics is the calculation of
distance to an object in the sky.The distance
between sun and earth was also known due
to mathematics .
The planets which are far away from earth
and cannot be seen through naked eyes were
also discovered due to Mathematical
Astronomy
Astronomy

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Astronomy

  • 1.
  • 2. Mathematical Astronomy is the science of using mathematical equations to describe the universe or to predict various aspects of the universe. Mathematics is and always has been of central importance to astronomy.
  • 3. The interconnection between maths and astronomy has always fascinated me. Historically, the Babylonians knew much about the stars, and developed mathematics to help them understand it. They knew where each star would be in the sky throughout the year and had sophisticated systems for calculating positions. Theirs was a Base-60 number system. We owe the use of 60 in our telling of time and in the number of degrees in a circle to the Babylonians
  • 4. In Egypt, methods developed for land surveying were also being applied to astronomy. Eventually, the Greeks adopted the mathematical approach taken by the Babylonians.
  • 5. These early methods were used with few changes for centuries. In the 1700s, Caroline Herschel helped her brother, William, develop the modern mathematical approach to astronomy. William Herschel used many of these methods to help discover Uranus.
  • 6. In the 1800s, Urbain Jean Joseph Le Verrier used mathematical equations to calculate the existence of Neptune. He gave his calculations to astronomer Johann Gottried Galle at the Berlin Observatory.
  • 7. Using Le Verrier's calculations, Galle was able to observe the planet within one hour of starting. Le Verrier expected to be declared the sole discoverer of Neptune, but months prior to his calculations being completed John Couch Adams, an English mathematician, had accomplished the same feat. As a consequence, Le Verrier and Adams share the honor as Neptune's discoverers.
  • 8. Le Verrier also theorized that there was a second asteroid belt in our solar system. He believed the second belt was between the Sun and Mercury. We now know that this second belt does not exist.
  • 9. Although most of the mathematics needed to understand the information acquired through astronomical observation comes from physics, there are special needs from situations that intertwine mathematics with phenomena that may not yet have sufficient physics to explain the observations. These two uses of mathematics make mathematical astronomy a continuing challenge
  • 10. An initial use of mathematics in astronomy is counting entities, sources, or objects in the sky. One use of mathematics is the calculation of distance to an object in the sky.The distance between sun and earth was also known due to mathematics . The planets which are far away from earth and cannot be seen through naked eyes were also discovered due to Mathematical Astronomy